LGAIDec 19, 2023

Initializing Services in Interactive ML Systems for Diverse Users

arXiv:2312.11846v27 citationsh-index: 7NIPS
Originality Incremental advance
AI Analysis

This addresses the challenge of poor local minima and bandit feedback in interactive ML systems for diverse users, though it is incremental as it generalizes existing guarantees like k-means++.

The paper tackles the problem of initializing multiple ML services for diverse user groups by proposing a randomized algorithm that adaptively selects a minimal set of users for data collection, proving that it achieves total loss within a logarithmic factor of the global optimum under mild assumptions.

This paper investigates ML systems serving a group of users, with multiple models/services, each aimed at specializing to a sub-group of users. We consider settings where upon deploying a set of services, users choose the one minimizing their personal losses and the learner iteratively learns by interacting with diverse users. Prior research shows that the outcomes of learning dynamics, which comprise both the services' adjustments and users' service selections, hinge significantly on the initialization. However, finding good initializations faces two main challenges: (i) Bandit feedback: Typically, data on user preferences are not available before deploying services and observing user behavior; (ii) Suboptimal local solutions: The total loss landscape (i.e., the sum of loss functions across all users and services) is not convex and gradient-based algorithms can get stuck in poor local minima. We address these challenges with a randomized algorithm to adaptively select a minimal set of users for data collection in order to initialize a set of services. Under mild assumptions on the loss functions, we prove that our initialization leads to a total loss within a factor of the globally optimal total loss with complete user preference data}, and this factor scales logarithmically in the number of services. This result is a generalization of the well-known $k$-means++ guarantee to a broad problem class, which is also of independent interest. The theory is complemented by experiments on real as well as semi-synthetic datasets.

Foundations

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